Both lines AB and CD are secant lines beacuse in two points they are touching the circunference. There is a Theorem which says the following
Since the distance from the center of the circle to each secant line is the same (5 units), we could assume that the both secant lines are similar. saying:
Then the lenght of CD is:
True, you would use the ratio of minutes to seconds.
X + 3y > = 5
3y > = -x + 5
y > = -1/3x + 5/3
slope = -1/3....y int = (0,5/3)....x int = (5,0)
has a solid line....shaded above the line
2x + y < = 3
y < = -2x + 3
slope = -2.....y int = (0,3)....x int = (3/2,0)
has a solid line....shading below the line
its gonna be the second graph <===
Answer with Step-by-step explanation:
We are given that point B lies on the segment AC.
Length of AC= a cm
We have to find the the distance between the midpoint of segment AB and BC.
When B lies on the segment AC.
Let mid point of segment AB and BC are E and F.
E is the midpoint of segment AB.
Therefore,
Distance between E and F is given by
Hence, the distance between the midpoints of segment AB and BC is given by